Syndetics omslagsbild
Bild från Syndetics

Abstract algebra : an introduction / Thomas W. Hungerford

Av: Materialtyp: TextUtgivningsinformation: Boston, MA : Brooks/Cole, 2014Utgåva: 3. ed., International edBeskrivning: xvii, 595 s. : ill. ; 24 cmISBN:
  • 9781111573331 (International ed)
  • 978-1-111-56962-4
  • 1-111-56962-2
Ämnen: DDK-klassifikation:
  • 512.02 23/swe
Innehåll:
Arithmetic in Z revisited -- Congruence in Z and modular arithmetic -- Rings -- Arithmetic in F[x] -- Congruence in F[x] and congruence-class arithmetic -- Ideals and quotient rigns -- Groups -- Normal subgroups and quotient groups -- Topics in group theory -- Arithmetic in integral domains -- Field extensions -- Galois theory -- Public-key cryptography -- The Chinese remainder theorem -- Geometric constructions -- Algebraic coding theory.
Sammanfattning: Abstract Algebra: An Introduction is intended for a first undergraduate course in modern abstract algebra. The text design makes it suitable for courses of various lengths and different levels of mathematical sophistication, ranging from a traditional abstract algebra course to one with a more applied flavour.
Bestånd
Omslagsbild Exemplartyp Aktuellt bibliotek Hembibliotek Avdelning Hyllplacering Hyllsignatur Specificerade material Volyminfo URL Ex.nummer Status Kommentarer Förfallodatum Streckkod Exemplarreservationer Köplats för exemplarreservation Kurslistor
Bok Orkanenbiblioteket 500-599 512 hun Tillgänglig 3204157399
Antal reservationer: 0

Previous ed.: 1997

Includes bibliographical references (p. 553-595) and index.

Arithmetic in Z revisited -- Congruence in Z and modular arithmetic -- Rings -- Arithmetic in F[x] -- Congruence in F[x] and congruence-class arithmetic -- Ideals and quotient rigns -- Groups -- Normal subgroups and quotient groups -- Topics in group theory -- Arithmetic in integral domains -- Field extensions -- Galois theory -- Public-key cryptography -- The Chinese remainder theorem -- Geometric constructions -- Algebraic coding theory.

Abstract Algebra: An Introduction is intended for a first undergraduate course in modern abstract algebra. The text design makes it suitable for courses of various lengths and different levels of mathematical sophistication, ranging from a traditional abstract algebra course to one with a more applied flavour.